the global ism - ucsbweb.physics.ucsb.edu/~phys233/w2016/clm_lecture15_w2016... · 2016. 3. 9. ·...
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Winter 2016 Diffuse Universe -- C. L. Martin
The Global ISM References: Draine ch 30 (2 phase medium) & ch 29 (HI properties) Draine 39.4 (3 phase medium) Also
Dopita ch 14 Tielens ch 8 Spitzer
Winter 2016 Diffuse Universe -- C. L. Martin
Gas Phases • Most of the Milky Way ISM is neutral gas.
– What temperature do we expect HI to have? – We will learn that more than one equilibrium
temperature is possible. – This model is known as the 2-phase ISM.
• Observed Components of the ISM • ISM is a dynamic place.
– Shocks heat, churn, and compress gas. – Dense clouds give birth to stars. – Stars heat the gas and generate shocks. – The model that includes this hot gas is known
as the 3-phase model of the ISM.
Winter 2016 Diffuse Universe -- C. L. Martin
Components of the ISM
• Note P/k ~ 3000 K cm-3 for CNM, WNM, WIM, and HIM • This pressure is simply a boundary condition for self-gravitating
clouds; and most self-gravitating clouds turn out to be molecular clouds. Some diffuse molecular clouds may not be self-gravitating.
• HII regions are over-pressured. They are small and expanding.
Winter 2016 Diffuse Universe -- C. L. Martin
Milky Way
Winter 2016 Diffuse Universe -- C. L. Martin
Phases of the Interstellar Medium • Gas phases characterized by different
temperatures, densities, and ionization fractions • A stability analysis explains the coexistence of
multiple phases • In general, a stable phase reflects the onset of a
new cooling mechanism or the decline of a heating source – Cold HI clouds and the warm intercloud medium result
from the increased importance of [CII] cooling at higher densities and Lya and [OI] 6300 cooling at higher T.
– The hot phase reflects the recent input of supernova energy
– Cold molecular clouds result from the increased cooling due to rotational transitions in molecules
Winter 2016 Diffuse Universe -- C. L. Martin
Heating and Cooling of the Neutral, Atomic Medium
• At low temperature in diffuse clouds, the dominant cooling process is _____ .
• Possible heating sources – Far-UV photons (EUV photons absorbed in HII
regions) – Cosmic rays – Turbulence (supernova, galactic differential
rotation, protostellar outflows)
Cooling Rate in Neutral HI Gas
Winter 2016 Diffuse Universe -- C. L. Martin
For T < 104 K, the cooling is dominated by ______ . HI Lya becomes an important coolant at T > _____ .
Winter 2016 Diffuse Universe -- C. L. Martin
The Two-Phase Medium • Field 1965 ApJ 142, 531 • Field, Goldsmith, & Habing 1969 ApJ 155, L149 • Cosmic-ray ionization was assumed to be the
dominant heating agent. • To achieve a temperature of 80 K, typical of CNM
clouds, the CR ionization rate has to be 15 times larger than that favored by more recent measurements. – Dishoeck & Black 1986
• Nonetheless, because the heating due to CRs has a simple form independent of density and temperature, we use this old model for illustration
• [BB]
Winter 2016 Diffuse Universe -- C. L. Martin
Modern Two-Phase Medium • If cosmic ray heating comes up short, then
what process dominate the heating of the neutral medium?
• One might guess ionization of C. But it turns out there’s another process that’s about 1000 times more efficient.
• The heating of diffuse, atomic clouds is dominated by the photo-electric effect on large molecules and small dust grains
Winter 2016 Diffuse Universe -- C. L. Martin
Photoelectric Heating • FUV photons absorbed by grain; electrons with a
few eV diffuse through the grain and lose energy through collisions; if the overcome the work function of the grain, then they are injected into the gas
Winter 2016 Diffuse Universe -- C. L. Martin
Photoelectric Heating • Small grains, a.ka. Large molecules, are the
most effective source of photo-electric heating – Dominate the FUV absorption – Photo-electons escape most easily from planar
PAH’s • Heating is also more effective when the grains
have a low charge. [See Tielens fig 3.4] • The grain charge is a balance between photo-
ionization and e- recombination. • For small charge, the heating nΓ grows with G0n • For large charge, the heating nΓ grows with nne
through the recombination rate
Steady-state Temperature
Winter 2016 Diffuse Universe -- C. L. Martin
Winter 2016 Diffuse Universe -- C. L. Martin
Three-phase Model • McKee & Ostriker 1977 • Supernova pump energy into the
the ISM • The very hot bubbles are not
really a stable phase; recall the T1/2 dependence of free-free cooling rate
• The long cooling time, however, means that a significant volume of the ISM may be filled with Hot Ionized (Intercloud) Medium. – For T > 106 K; low density gas
takes over 1 Myr to cool • Estimated porosity Q [BB]
Winter 2016 Diffuse Universe -- C. L. Martin
Three-phase Model • Predicts that supernova
remnants overlap, thereby forming a volume filling HIM, at a pressure P/k ~ 6000 cm-3 K. – Remarkable agreement with the
observed thermal pressure. • Fails to predict a substantial
warm HI component (only ~ 4.3% of the HI mass is WNM or WIM). – 21 cm observations indicate that
more the 60% of the HI within 500 pc of the Sun is actually in the warm phase.
Winter 2016 Diffuse Universe -- C. L. Martin
Feedback from Massive Stars • The momentum flux left over at the end of a SNe’s
radiative expansion phase creates a turbulent pressure. [BB]
• This turbulent pressure grows relative to the thermal pressure as Q3/4.
• It follows that when SNe stir up the ISM, and Q becomes large, then the turbulent pressure will puff up the disk.
• A disk with a larger scale height has lower density. And the lower density suppresses star formation.
Winter 2016 Diffuse Universe -- C. L. Martin
Warm Ionized Medium • A.ka. Reynolds layer • Total energy requirement
exceeds the KE from supernova, so OB stars seem like the only viable energy source
• Requires the equivalent of 1 O4 star (or 15 B0 stars) per kpc2
• Low ionization parameter consistent with being ~500 pc from the nearest O7 star.
• About 15% of all ionizing photons leak out of HII regions through holes in the HI distribution
End Lecture 14
Winter 2016 Diffuse Universe -- C. L. Martin